Characteristics of flow over a rotationally oscillating cylinder at low Reynolds number

Effects of rotary oscillation on unsteady laminar flow past a circular cylinder have been investigated in this study. Numerical simulations are performed for the flow at Re=100 in the range of 0.2⩽Ω⩽2.5 and 0.02⩽Stf⩽0.8, where Ω and Stf are, respectively, the maximum rotational speed and forcing oscillation frequency normalized by the free-stream velocity and cylinder diameter. Results show that the rotary oscillation has significant effects on the flow. The lock-on frequency range becomes wider as the rotational speed increases. In a non lock-on region, modulations in the velocity, lift and drag signals occur and the modulation frequency is expressed as a linear combination of the forcing frequency and vortex-shedding frequency. Also, the mechanism for the modulation phenomenon is presented in terms of the vortex merging process. Finally, it is found that the mean drag and amplitude of the lift fluctuations show local minima near the boundary between the lock-on and non lock-on regions.

[1]  Y. Chew,et al.  NUMERICAL INVESTIGATION OF A ROTATIONALLY OSCILLATING CYLINDER IN MEAN FLOW , 2001 .

[2]  A. Leonard,et al.  Investigation of a drag reduction on a circular cylinder in rotary oscillation , 2001, Journal of Fluid Mechanics.

[3]  Guirong Liu,et al.  Numerical simulation of flow past a rotationally oscillating cylinder , 2001 .

[4]  H. M. Badr,et al.  Flow Structure in the Wake of a Rotationally Oscillating Cylinder , 2000 .

[5]  H. Sung,et al.  Quasi-periodicity in the wake of a rotationally oscillating cylinder , 2000, Journal of Fluid Mechanics.

[6]  Haecheon Choi,et al.  Suboptimal feedback control of vortex shedding at low Reynolds numbers , 1999, Journal of Fluid Mechanics.

[7]  Sangmo Kang,et al.  Laminar flow past a rotating circular cylinder , 1999 .

[8]  Haecheon Choi,et al.  Numerical solutions of flow past a circular cylinder at Reynolds numbers up to 160 , 1998 .

[9]  H. Sung,et al.  Numerical simulation of the flow behind a rotary oscillating circular cylinder , 1998 .

[10]  M. Chou Synchronization of vortex shedding from a cylinder under rotary oscillation , 1997 .

[11]  Xi-Yun Lu,et al.  A NUMERICAL STUDY OF FLOW PAST A ROTATIONALLY OSCILLATING CIRCULAR CYLINDER , 1996 .

[12]  Haecheon Choi,et al.  Control of laminar vortex shedding behind a circular cylinder using splitter plates , 1996 .

[13]  C. Williamson Vortex Dynamics in the Cylinder Wake , 1996 .

[14]  P. Moin,et al.  Effects of the Computational Time Step on Numerical Solutions of Turbulent Flow , 1994 .

[15]  Parviz Moin,et al.  Direct numerical simulation of turbulent flow over riblets , 1993, Journal of Fluid Mechanics.

[16]  Donald Rockwell,et al.  The near-wake of an oscillating trailing edge: mechanisms of periodic and aperiodic response , 1993, Journal of Fluid Mechanics.

[17]  P. Dimotakis,et al.  Rotary oscillation control of a cylinder wake , 1989, Journal of Fluid Mechanics.

[18]  Parviz Moin,et al.  The structure of two-dimensional separation , 1990, Journal of Fluid Mechanics.

[19]  Donald Rockwell,et al.  Flow structure from an oscillating cylinder Part 1. Mechanisms of phase shift and recovery in the near wake , 1988, Journal of Fluid Mechanics.

[20]  D. Rockwell,et al.  On vortex formation from a cylinder. Part 2. Control by splitter-plate interference , 1988, Journal of Fluid Mechanics.

[21]  S. Taneda Visual Observations of the Flow past a Circular Cylinder Performing a Rotatory Oscillation , 1978 .

[22]  A. Roshko On the Wake and Drag of Bluff Bodies , 1955 .